 
			 
			MCQOPTIONS
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				This section includes 16 Mcqs, each offering curated multiple-choice questions to sharpen your Network Theory knowledge and support exam preparation. Choose a topic below to get started.
| 1. | Poles or zeros lying on the jω axis must be? | 
| A. | complex | 
| B. | at least one complex pole | 
| C. | at least one complex zero | 
| D. | simple | 
| Answer» E. | |
| 2. | The real part of all zeros and poles must be? | 
| A. | positive or zero | 
| B. | negative or zero | 
| C. | positive | 
| D. | negative | 
| Answer» C. positive | |
| 3. | In the driving point admittance function, a pole of Y (s) means a _______ of V (S). | 
| A. | zero | 
| B. | 1 | 
| C. | 2 | 
| D. | 3 | 
| Answer» B. 1 | |
| 4. | In the driving point admittance function, a zero of Y (s) means a _______ of I (S). | 
| A. | 1 | 
| B. | 2 | 
| C. | 3 | 
| D. | zero | 
| Answer» E. | |
| 5. | The zeros of driving point impedance are those frequencies corresponding to ___________ conditions. | 
| A. | current source | 
| B. | open circuit | 
| C. | voltage source | 
| D. | short circuit | 
| Answer» E. | |
| 6. | The poles of driving point impedance are those frequencies corresponding to ___________ conditions. | 
| A. | short circuit | 
| B. | voltage source | 
| C. | open circuit | 
| D. | current source | 
| Answer» D. current source | |
| 7. | A function N (S) is said to have a pole (or zero) at infinity if the function N (1/S) has a pole (or zero) at S = ? | 
| A. | ∞ | 
| B. | 2 | 
| C. | 0 | 
| D. | 1 | 
| Answer» D. 1 | |
| 8. | POLES_OR_ZEROS_LYING_ON_THE_J‚ÂÀ√¨‚ÀÖ¬¢_AXIS_MUST_BE??$# | 
| A. | complex | 
| B. | at least one complex pole | 
| C. | at least one complex zero | 
| D. | simple | 
| Answer» E. | |
| 9. | THE_REAL_PART_OF_ALL_ZEROS_AND_POLES_MUST_BE??$ | 
| A. | positive or zero | 
| B. | negative or zero | 
| C. | positive | 
| D. | negative | 
| Answer» C. positive | |
| 10. | In the driving point admittance function, a pole of Y (s) means a _______ of V (S)? | 
| A. | zero | 
| B. | 1 | 
| C. | 2 | 
| D. | 3 | 
| Answer» B. 1 | |
| 11. | In the driving point admittance function, a zero of Y (s) means a _______of I (S). | 
| A. | 1 | 
| B. | 2 | 
| C. | 3 | 
| D. | zero | 
| Answer» E. | |
| 12. | The poles of driving point impedance are those frequencies corresponding to ___________ conditions? | 
| A. | short circuit | 
| B. | voltage source | 
| C. | open circuit | 
| D. | current source | 
| Answer» D. current source | |
| 13. | The number of zeros including zeros at infinity is __________ the number of poles including poles at infinity. | 
| A. | greater than | 
| B. | equal to | 
| C. | less than | 
| D. | greater than or equal to | 
| Answer» C. less than | |
| 14. | A function N (S) is said to have a pole (or zero) at infinity, if the function N (1/S) has a pole (or zero) at S = ? | 
| A. | ‚àû | 
| B. | 2 | 
| C. | 0 | 
| D. | 1 | 
| Answer» D. 1 | |
| 15. | The pole is that finite value of S for which N (S) becomes __________ | 
| A. | 0 | 
| B. | 1 | 
| C. | 2 | 
| D. | ‚àû | 
| Answer» E. | |
| 16. | The driving point function is the ratio of polynomials in s. Polynomials are obtained from the __________ of the elements and their combinations. | 
| A. | transform voltage | 
| B. | transform current | 
| C. | transform impedance | 
| D. | transform admittance | 
| Answer» D. transform admittance | |